Aerodynamics and Design for Ultra-Low Reynolds Number Flight
Aerodynamics and Design for Ultra-Low Reynolds Number Flight
Aerodynamics and Design for Ultra-Low Reynolds Number Flight
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Chapter 8<br />
not been determined whether this is an issue of gridding or numerics, or if this is<br />
supported by the flow physics. If it is a real phenomena of ultra-low <strong>Reynolds</strong> number<br />
operation, it suggests a simple modification to the current semi-infinite wake model that<br />
would strongly influence inflow velocities.<br />
Additional improvements in the per<strong>for</strong>mance of the rapid analysis <strong>and</strong> design method<br />
could be readily achieved by integrating the current torsional deflection model directly<br />
into the design <strong>and</strong> analysis process. In the very least, this would eliminate the tedious<br />
manual iteration on deflection <strong>and</strong> aerodynamic loading carried out in Chapter 6.<br />
If per<strong>for</strong>mance constraints warranted it, considerably more ef<strong>for</strong>t could be applied to<br />
move beyond this level of refinement <strong>and</strong> to fully account <strong>for</strong> three-dimensional effects<br />
in design. The rapid analysis <strong>and</strong> design method does not presume to achieve the fidelity<br />
of three-dimensional computational Navier-Stokes solutions, <strong>and</strong> shape optimization<br />
within 3-D Navier-Stokes computations has become more common. Such an approach<br />
would be currently be computationally expensive, but advances in computational<br />
technology <strong>and</strong> reductions in the financial cost of computing resources are rapidly<br />
making this a viable solution. However, it is not yet clear if the costs <strong>and</strong> complexity are<br />
warranted.<br />
A novel approach to experimental testing of ultra-low <strong>Reynolds</strong> number rotors would be<br />
to make scale models, but in the opposite direction than is typical, larger not smaller.<br />
<strong>Reynolds</strong> number scaling would simply dictate slower rotational speeds. Increased size<br />
would simplify manufacturing, <strong>and</strong> facilitate maintaining <strong>and</strong> assessing geometric<br />
accuracy, <strong>and</strong> potentially improve the experimental accuracy by increasing the<br />
magnitude of the global metrics. Larger rotors would also open the possibility of<br />
experimental visualization, providing a comparison point to the details of the<br />
OVERFLOW-D solutions.<br />
In a more supporting role, development of the rotorcraft prototypes would also facilitate<br />
new avenues of research. They potentially represent small, inexpensive, <strong>and</strong> highly<br />
maneuverable test-beds <strong>for</strong> research into distributed systems, collective intelligence,<br />
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